2010
DOI: 10.1016/j.compositesa.2010.09.001
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Progressive failure analysis of unidirectional fiber-reinforced polymers with inhomogeneous interphase and randomly distributed fibers under transverse tensile loading

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Cited by 59 publications
(41 citation statements)
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“…The first RVE had no interphase region and employed the Mori-Tanaka method [28,36], but its phases were not perfectly bonded to each other, whereby different adhesion ratios were applied between the matrix and the filler. In the second RVE model, the effective interface model (EIM) was used and it was assumed that the equivalent-continuum interphase region was continuous and homogeneous [17], assuming an elastic modulus of 3.5 GPa for the interphase region (which is relatively more than that of the bulk polymer modulus (2.7 GPa)). In modelling the third RVE, a graded interphase [25] was incorporated in 10 different layers.…”
Section: Finite Element Approachmentioning
confidence: 99%
See 1 more Smart Citation
“…The first RVE had no interphase region and employed the Mori-Tanaka method [28,36], but its phases were not perfectly bonded to each other, whereby different adhesion ratios were applied between the matrix and the filler. In the second RVE model, the effective interface model (EIM) was used and it was assumed that the equivalent-continuum interphase region was continuous and homogeneous [17], assuming an elastic modulus of 3.5 GPa for the interphase region (which is relatively more than that of the bulk polymer modulus (2.7 GPa)). In modelling the third RVE, a graded interphase [25] was incorporated in 10 different layers.…”
Section: Finite Element Approachmentioning
confidence: 99%
“…In modelling the third RVE, a graded interphase [25] was incorporated in 10 different layers. The layers' moduli and Poisson coefficients varied exponentially along the particle radius between matrix and particle using equation (8) [17]:…”
Section: Finite Element Approachmentioning
confidence: 99%
“…While this structure produces reasonable results under elastic loading, the results produce significant over predictions of strength and damage resistance. Therefore, a random distribution is necessary to accurately predict crack initiation and propagation [20][21][22][23][24].…”
Section: Micromechanicalmentioning
confidence: 99%
“…Matsuda draw a conclusion that fibre distribution type in the RVE did not affect the macroscopic properties of laminated plate but had a huge impact on the microscopic stress distribution [8] . Romanowicz found that fibe distribution types not only had a major influence on the matrix crack initiation but also could lead to stress concentration and strain localization [9] . Lei Yang proposed the random sequential expansion method which was equivalent to the completely random type (CSR) and could quickly generate a high volume fraction RVE [10] .…”
Section: Introductionmentioning
confidence: 99%